shell of revolution

简明释义

旋转面壳

英英释义

例句

1.The prototype was created with a 旋转体壳 to ensure it could withstand high pressure.

原型采用了旋转体壳设计，以确保它能够承受高压。

2.The architect incorporated a 旋转体壳 design in the building to enhance its aesthetic appeal.

建筑师在建筑中融入了旋转体壳设计，以增强其美学吸引力。

3.During the physics lecture, we discussed how a 旋转体壳 can be used to model real-world objects.

在物理讲座中，我们讨论了如何使用旋转体壳来模拟现实世界中的物体。

4.The engineer designed a new product using a unique 旋转体壳 that maximized strength while minimizing weight.

工程师设计了一种新产品，采用了独特的旋转体壳，最大限度地提高了强度，同时减少了重量。

5.In the art class, we learned how to create sculptures using the 旋转体壳 technique to achieve smooth surfaces.

在美术课上，我们学习了如何使用旋转体壳技术制作雕塑，以获得光滑的表面。

作文

In the realm of mathematics and physics, the term shell of revolution refers to a three-dimensional shape that is generated by rotating a two-dimensional figure around an axis. This concept is not only fundamental in geometric studies but also has practical applications in various fields such as engineering, architecture, and even art. Understanding the shell of revolution allows us to appreciate the beauty and complexity of shapes that arise from simple curves and lines.For instance, consider a circle being rotated around a line that lies on its plane. The result is a sphere, a perfect example of a shell of revolution. Similarly, if we take a rectangle and rotate it around one of its edges, we create a cylinder. These shapes are not just theoretical; they are used in real-world applications, from the design of water tanks to the construction of bridges.The importance of the shell of revolution extends beyond mere geometry. In engineering, knowing how to calculate the volume and surface area of these shapes is crucial for material estimation and structural integrity. For example, when designing a tank, engineers must ensure that the shell of revolution can withstand internal pressures and external forces. The calculations involved require a solid understanding of the principles behind these shapes, showcasing the direct link between mathematical theory and practical application.Moreover, the shell of revolution can also be seen in nature. Many natural forms, such as shells, fruits, and even certain animals, exhibit this geometric property. The spiral shells of mollusks, for instance, are perfect examples of how nature utilizes the shell of revolution to create structures that are both functional and aesthetically pleasing. This connection between mathematics and nature highlights the universal language of geometry that transcends disciplines.In art, the shell of revolution can inspire creativity and innovation. Artists often draw upon geometric shapes to create visually compelling works. The smooth curves and symmetry found in these shapes can lead to striking designs and sculptures. By understanding the principles of the shell of revolution, artists can manipulate forms to evoke emotions and convey messages through their work.In conclusion, the concept of the shell of revolution is a powerful tool that bridges the gap between theory and practice across multiple domains. Whether in mathematics, engineering, nature, or art, this geometric principle plays a vital role in shaping our understanding of the world around us. By delving deeper into the study of the shell of revolution, we unlock new possibilities for innovation and creativity, enriching our lives in countless ways.

在数学和物理的领域中，短语shell of revolution指的是通过围绕一个轴旋转一个二维图形生成的三维形状。这个概念不仅在几何研究中是基础性的，而且在工程、建筑甚至艺术等多个领域都有实际应用。理解shell of revolution使我们能够欣赏从简单曲线和线条中产生的形状的美丽和复杂性。例如，考虑一个圆形围绕其平面上的一条线旋转。结果是一个球体，这是shell of revolution的一个完美例子。同样，如果我们取一个矩形并围绕其边缘旋转，就会形成一个圆柱体。这些形状不仅仅是理论上的；它们在现实世界的应用中被广泛使用，从水箱的设计到桥梁的建造。shell of revolution的重要性超越了单纯的几何学。在工程学中，知道如何计算这些形状的体积和表面积对于材料估算和结构完整性至关重要。例如，在设计一个水箱时，工程师必须确保shell of revolution能够承受内部压力和外部力量。涉及的计算需要对这些形状背后的原理有扎实的理解，展示了数学理论与实际应用之间的直接联系。此外，shell of revolution也可以在自然界中看到。许多自然形式，如贝壳、水果，甚至某些动物，都表现出这种几何特性。例如，软体动物的螺旋壳就是自然如何利用shell of revolution创造既功能性又美观的结构的完美例子。这种数学与自然之间的联系突显了超越学科的几何普遍语言。在艺术方面，shell of revolution可以激发创造力和创新。艺术家们常常借鉴几何形状来创作视觉上引人注目的作品。这些形状中所包含的光滑曲线和对称性可以导致引人注目的设计和雕塑。通过理解shell of revolution的原理，艺术家可以操纵形态，以唤起情感并通过他们的作品传达信息。总之，shell of revolution的概念是一种强大的工具，跨越多个领域架起了理论与实践之间的桥梁。无论是在数学、工程、自然还是艺术中，这一几何原理在塑造我们对周围世界的理解中都扮演着至关重要的角色。通过深入研究shell of revolution，我们为创新和创造力开启了新的可能性，以无数种方式丰富我们的生活。